Author | : Joe Iannelli |
Publisher | : Springer Science & Business Media |
Total Pages | : 730 |
Release | : 2006-09-24 |
ISBN 10 | : 9783540453437 |
ISBN 13 | : 3540453431 |
Language | : EN, FR, DE, ES & NL |
Language: en
Pages: 730
Pages: 730
This book details a systematic characteristics-based finite element procedure to investigate incompressible, free-surface and compressible flows. Several sectio
Language: en
Pages: 375
Pages: 375
This book focuses on the finite element method in fluid flows. It is targeted at researchers, from those just starting out up to practitioners with some experie
Language: en
Pages: 893
Pages: 893
The International Conference on Computational Fluid Dynamics (ICCFD) is the merger of the International Conference on Numerical Methods in Fluid Dynamics, ICNMF
Language: en
Pages: 584
Pages: 584
The Finite Element Method for Fluid Dynamics offers a complete introduction the application of the finite element method to fluid mechanics. The book begins wit
Language: en
Pages: 866
Pages: 866
Those interested in state of the art in computational fluid dynamics will find this publication a valuable source of reference. The contributions are drawn from
Language: en
Pages: 332
Pages: 332
Computational Fluid Dynamics: An Introduction grew out of a von Karman Institute (VKI) Lecture Series by the same title ?rst presented in 1985 and repeated with
Language: en
Pages: 696
Pages: 696
This book provides a thorough understanding of fluid dynamics and heat and mass transfer. The Second Edition contains new chapters on mesh generation and comput
Language: en
Pages: 440
Pages: 440
This book is the first to apply the Spectral Finite Element Method (SFEM) to inhomogeneous and anisotropic structures in a unified and systematic manner. Reader
Language: en
Pages: 486
Pages: 486
Heat transfer and fluid flow issues are of great significance and this state-of-the-art edited book with reference to new and innovative numerical methods will
Language: en
Pages: 587
Pages: 587
The development of high-order accurate numerical discretization techniques for irregular domains and meshes is often cited as one of the remaining chal lenges f